Magnetohydrodynamic nanofluid convection in a porous enclosure considering heat flux boundary condition

Abstract Magnetohydrodynamic CuO-water nanofluid flow in a porous semi annulus with constant heat flux is studied by means of Control Volume based Finite Element Method. Koo-Kleinstreuer-Li correlation and Darcy model are applied for nanofluid and porous media, respectively. Effective parameters are radius of inner cylinder, CuO-water volume fraction, Hartmann and Rayleigh numbers for porous medium. A formula for Nuave is presented. Results revealed that heat transfer augmentation decreases with rise of buoyancy forces. Influence of adding nanoparticle augments with increase of Lorentz forces. Increasing Hartmann number leads to a reduction in temperature gradient.

[1]  Tasawar Hayat,et al.  Numerical study for external magnetic source influence on water based nanofluid convective heat transfer , 2017 .

[2]  Mohsen Sheikholeslami Kandelousi KKL correlation for simulation of nanofluid flow and heat transfer in a permeable channel , 2014 .

[3]  Mohammad Mehdi Rashidi,et al.  Ferrofluid heat transfer treatment in the presence of variable magnetic field , 2015 .

[4]  G. Ibáñez,et al.  Entropy generation analysis of a nanofluid flow in MHD porous microchannel with hydrodynamic slip and thermal radiation , 2016 .

[5]  Liancun Zheng,et al.  Radiation effects on Marangoni convection flow and heat transfer in pseudo-plastic non-Newtonian nanofluids with variable thermal conductivity , 2014 .

[6]  R. Moreau,et al.  Buoyancy driven convection in a rectangular enclosure with a transverse magnetic field , 1992 .

[7]  M. Sheikholeslami,et al.  Two-Phase Simulation of Nanofluid Flow and Heat Transfer in an Annulus in the Presence of an Axial Magnetic Field , 2015, IEEE Transactions on Nanotechnology.

[8]  Richard J Goldstein,et al.  An experimental and theoretical study of natural convection in the annulus between horizontal concentric cylinders , 1976, Journal of Fluid Mechanics.

[9]  Numerical Predictions of Effective Thermal Conductivities for Three-dimensional Four-directional Braided Composites Using the Lattice Boltzmann Method , 2015, 1503.08718.

[10]  Shirley Abelman,et al.  Numerical simulation of MHD nanofluid flow and heat transfer considering viscous dissipation , 2014 .

[11]  F. M. Abbasi,et al.  Peristalsis in a curved channel with slip condition and radial magnetic field , 2015 .

[12]  Mohsen Sheikholeslami,et al.  Effect of uniform suction on nanofluid flow and heat transfer over a cylinder , 2015 .

[13]  Mohammad Mehdi Rashidi,et al.  Effect of space dependent magnetic field on free convection of Fe3O4–water nanofluid , 2015 .

[14]  D. Ganji,et al.  Nanofluid convective heat transfer using semi analytical and numerical approaches: A review , 2016 .

[15]  Ronald M. Barron,et al.  Effect of a magnetic field on free convection in a rectangular enclosure , 1995 .

[16]  R. Ellahi,et al.  Three dimensional mesoscopic simulation of magnetic field effect on natural convection of nanofluid , 2015 .

[17]  K. S. Rajan,et al.  Heat transfer performance and transport properties of ZnO-ethylene glycol and ZnO-ethylene glycol-water nanofluid coolants , 2014 .

[18]  K. Khanafer,et al.  BUOYANCY-DRIVEN HEAT TRANSFER ENHANCEMENT IN A TWO-DIMENSIONAL ENCLOSURE UTILIZING NANOFLUIDS , 2003 .

[19]  D. Ganji,et al.  Nanofluid hydrothermal behavior in existence of Lorentz forces considering Joule heating effect , 2016 .

[20]  B. J. Gireesha,et al.  MHD flow of a dusty fluid near the stagnation point over a permeable stretching sheet with non-uniform source/sink , 2012 .

[21]  Ioan Pop,et al.  Magnetic field effect on the unsteady natural convection in a wavy-walled cavity filled with a nanofluid: Buongiorno's mathematical model , 2016 .

[22]  Mohammad Mehdi Rashidi,et al.  Forced convection heat transfer in a semi annulus under the influence of a variable magnetic field , 2016 .

[23]  Nidal Abu-Hamdeh,et al.  Heatline visualization of MHD natural convection in an inclined wavy open porous cavity filled with a nanofluid with a local heater , 2016 .

[24]  Mohsen Sheikholeslami Kandelousi Effect of spatially variable magnetic field on ferrofluid flow and heat transfer considering constant heat flux boundary condition , 2014 .

[25]  Mohd Zulkifly Abdullah,et al.  Single-phase heat transfer enhancement in micro/minichannels using nanofluids: Theory and applications , 2016 .

[26]  Ali J. Chamkha,et al.  Flow and convective heat transfer of a ferro-nanofluid in a double-sided lid-driven cavity with a wavy wall in the presence of a variable magnetic field , 2016 .

[27]  B. J. Gireesha,et al.  Thermal radiation and Hall effects on boundary layer flow past a non-isothermal stretching surface embedded in porous medium with non-uniform heat source/sink and fluid-particle suspension , 2016 .

[28]  T. Hayat,et al.  Comparative study of silver and copper water nanofluids with mixed convection and nonlinear thermal radiation , 2016 .

[29]  Ali J. Chamkha,et al.  Heatline visualization of conjugate natural convection in a square cavity filled with nanofluid with sinusoidal temperature variations on both horizontal walls , 2016 .

[30]  F. M. Abbasi,et al.  Magnetic field effect in three-dimensional flow of an Oldroyd-B nanofluid over a radiative surface , 2016 .

[31]  M. J. Uddin,et al.  Computational Investigation of Stefan Blowing and Multiple-Slip Effects on Buoyancy-Driven Bioconvection Nanofluid Flow With Microorganisms , 2016 .

[32]  Ahmed Alsaedi,et al.  Convective flow of carbon nanotubes between rotating stretchable disks with thermal radiation effects , 2016 .

[33]  Sabir Ali Shehzad,et al.  Numerical solutions for magnetohydrodynamic flow of nanofluid over a bidirectional non-linear stretching surface with prescribed surface heat flux boundary , 2016 .

[34]  Liancun Zheng,et al.  MHD pseudo-plastic nanofluid unsteady flow and heat transfer in a finite thin film over stretching surface with internal heat generation , 2015 .

[35]  Waqar A. Khan,et al.  Non-aligned MHD stagnation point flow of variable viscosity nanofluids past a stretching sheet with radiative heat , 2016 .

[36]  D. Ganji,et al.  Effect of thermal radiation on magnetohydrodynamics nanofluid flow and heat transfer by means of two phase model , 2015 .

[37]  Ioan Pop,et al.  MHD free convection in a wavy open porous tall cavity filled with nanofluids under an effect of corner heater , 2016 .

[38]  E. Bilgen,et al.  Natural Convection Heat Transfer in a Rectangular Enclosure With a Transverse Magnetic Field , 1995 .

[39]  T. Hayat,et al.  Three-dimensional flow of Jeffery fluid with convective surface boundary conditions , 2012 .

[40]  T. Hayat,et al.  MHD free convection of Al2O3–water nanofluid considering thermal radiation: A numerical study , 2016 .

[41]  Ali J. Chamkha,et al.  Electrohydrodynamic free convection heat transfer of a nanofluid in a semi-annulus enclosure with a sinusoidal wall , 2016 .